How do you find the range of each function given the domain: $g(m)=m^2; {-2,0,2}$ ?

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Answer 1 · 2017-09-12T18:19:33

The set of numbers $y$ such that $0 <= y <= 4$

For this one, all you have to do is plug some numbers in.
If $m = 0$ , then $y = g(m) = 0$ .

$y = g(m)$ is always $>=0$ , becase if $m$ is negative, $m^2$ is positive.

At m = -2 and 2, $y = g(m) = 4$ . For y to be greater than 4, m would have to be greater than 2 (or less than -2).

So your range is between 0 and 4, inclusive.

GOOD LUCK!

How do you find the range of each function given the domain: g(m)=m^2; {-2,0,2}g(m)=m^2; {-2,0,2}?